CLOSURE OF THE SET OF DIFFUSION FUNCTIONALS WITH RESPECT TO THE MOSCO-CONVERGENCE

61 citations recorded by the source corpus.

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

Mosco convergence of Dirichlet forms in infinite dimensions with changing reference measures (2006, methodology): “See also [8] for examples of Dirichlet forms of diffusion type which converge Mosco to a Dirichlet form with a non-trivial jumping part and [9] for the characterization of the Mosco limits of diffusion forms in R , where d 3.”
Strain gradient and generalized continua obtained by homogenizing frame lattices (2018, background): “Moreover, the fact that these corrective terms are present in conduction problems as well as in elasticity problems while it has been proved that no second gradient effect can appear in the limit energy for conductivity [Camar-Eddine and Seppecher 2002] shows that they are a very different notion.”
Determination of the Closure of the Set of Elasticity Functionals (2003, background): “We recently determined the closure of the set of diffusion functionals [8],[9],[10].”
Continuum and discrete models for structures including (quasi-) inextensible elasticae with a view to the design and modeling of composite reinforcements (2015, background): “…microstructured continua, multipolar continua, enhanced continuum models and so on (see e.g. dell’Isola et al., in press; Pideri and Seppecher, 1997; Camar-Eddine and Seppecher, 2002, 2003; Bouchet and Brechet, 2009; Auffray et al., 2010; Auffray et al., in press; Svendsen et al., 2009; Neff and…”